Five waves pass a dock in 2.0 s. If the waves are traveling at 10.0 m/s, then what is the wavelength of the waves?
v = d/t d = v*t d = 20m/s 5 waves Answer = 20meters/5 4 ....?
\(\Huge \lambda f=c\) Where lambda is the wavelength, f is the frequency, and c is the speed of light.
hmm, based on the information given, I can't assume that it's an electromagnetic wave. Therefore instead of using "c", use "v", the velocity.
\(\Huge \lambda f=v\)
wavelength times frequency = velocity?
yep
wavelength times 2.0s = 10 m/s?
(wavelength)(#of waves per time)=velocity
5/2 would be the waves per time?
yup, so for this simple case, your original calculation matches. For more complex waves, what you didn't would be less likely to work out
so it would be wavelength times 2.5 = 10.0 m/s?
yup
so the wavelength would be 4 m?
ok
oh! just one last question sorry I completely forgot! " In a thunderstorm at 20.0°C, Amanda sees a bolt of lightning and hears the thunderclap 3.00 s later. How far from Amanda did the lightning strike?
That's two questions. You passed ur own quota =) Bye bye.
lol ok night!
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